#help-26
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Ohhhhhhhhh
so like net gain of good j = Production - Expense
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np
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having trouble solving this limit
looks like 0 to me but let me check
tried using L' Hospital but I end up with inf*0
yeah I should have thought of that
you can use that. just write the part that is the 0 as 1/that part
you'll be able to transform it into inf/inf
I think it is easily solvable if you write x as lne^x
i agree
checking real quick
yeah it's easy
thanks, I just needed to approach from a different angle

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Is it true that a function is bijective if there is one and only one left inverse?
I think it should be false?
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If anyone could explain about #10 how it went from 2xy(x^2-2x-8) to 2xy(x+2)(x-4) it would mean a lot but no rush for this one
Please don't occupy multiple help channels.
I was gonna say that one disappeared like it wouldn’t let me enter
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how did she get -sin^-1(x/3) as the back substitution for -theta in the bottom right
show the original question
Jai
solve for theta in terms of x
what do you mean?
did you see this
Oh right x/3
What I'm confused about is why an inverse sin is used when back substituting instead of a regular sin
did you see the double red underline
did you do this yet
from this eqn
so if x = sin(theta) then theta = sin^-1(x)
oh that does make sense
sweet thanks
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ik how they got the first two solutions but how did they get 7pi/3 and 8pi/3
like how do you figure out the distance between 2pi/3 and pi/3 going counter clockwise
if that makes sense
like how do you calculate this distance
it doesnt matter
a general solution is just pi/3 + 2pn and 2pi/3 + 2pin
oh okay i thought i had to do some weird math to get it
just a little bit of mental gymnastics is what i mean
just it
okay that makes a lot more sense then
since 7/3pi and 8/3pi are in (0,4pi) interval they are valid solutions
but cant i keep going
try
oh nvm i cant
you're welcome
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yep, i was gonna move
austin just really wanted to post that
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how does my prof go from the first to second line
prod to sum formula
$\sin\alpha\sin\beta = \frac12[\cos(\alpha-\beta)-\cos(\alpha+\beta)]$
FungusDesu MSC2020 34A05
What about the Partial Integration
$\int [u * dv] = u*v - \int [v * du]$
I hope that works
Cool
I think that is the partial integration
Player
So take the derivative of sin(2x)
So use u substitution for that I think
So d/dx sin(2x) would be d/dx sin(u) • d/dx u
So that is cos(u) since derivative of sin is cos, and then put the 2x that we replaced with u back into the expression
So it's cos(2x) • d/dx 2x, that's just 2 • cos(2x)
So derivative of sin(2x) is 2cos(2x)
Now you say that "u" is sin(10x), "v" is sin(2x), "dv" which is derivative of v, is 2cos(2x), and now all you need is "du" which is derivative of u
Which is 10cos(10x)
So just plug those in to the partial integration until it cancels out one of them
So you don't need to repeat the process
Then simplify by adding them all up
And that's the answer
The previous version is probably easier though
This takes long
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ok so i am confused on finding the primitive roots, I know for the primitive roots of cube they are 2pi/3, 4pi/3, and for fourth pi/2 and 3pi/2
i just don't understand how to find the sixth
can you name some sixth roots of unity? then reason about which ones are primitive
yes, 0, pi/3, 2pi/3, pi, 4pi/3, 5pi/3
i think pi, pi/3, 2pi/3, 4pi/3, 5pi/3 are primitive
@worthy storm
<@&286206848099549185>
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@timid bear Has your question been resolved?
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I have a linear algebra question. How does the E3 go away? I marked it in green
looks like they multiplied the last two matrices together
right. E1 and E2 was multiplied to = the -2,3,1,0 matrix
but im not sure what happened to the third matrix
they computed (E2^-1)(E3^-1)
when you do that, you get one less matrix, right?
i dont see any computations with E3
are you talking about the two red lines near the end
yes
from left to right, those are
(E1^-1)(E2^-1)(E3^-1)
then, on the next line:
(E1^-1)(X)
where X is the result of multiplying (E2^-1)(E3^-1)
oh I see
the middle matrix looked so similar that i thought E1 and E2 wass jusut brought down
and E3 disappeared
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hey im up to A. atm and expanded it but im confused with collecting the like terms
Ive gotten so far x^3 + bx^2 + cx + x^2 +bx + c
im just confused if I can add bx^2 + x^2
yes you can
how would it work?
those are "like terms" because they share x^2 in common
nah
im not sure
use r * s + r * t = r * (s + t)
x^2 = 1 * x^2
bx^2 = b * x^2
where * is multiplication
,w simplify bx^2 + x^2
woohoo
alright ill close this if i get stuck on anythhing else ill be back
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im back
im confused what its asking me to do in part B
math magician
equate coefficients is like setting the thing multiplying the powers of x equal
setting the thing?
a + bx + cx^2 = d + ex +fx^2 implies
a = d
b = e
c = f
ah
the correct word is coefficients. it was escaping me
but we only have one equation right now?
not necessarily, but i'll go along with it
yea, your equation is pretty close to the first equation here. the process is the same when there are x^3 terms on both sides
x^3 + ax^3 + bx + c ?
Write down your entire equation expanded
so without the (b +1)x^2
It is known...
huh wha
AHAHAHA
oh my gosh
i need to read questions
alright ill continue lol thanks
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How do you get the length at d? I don’t get.
not enough information
Not drawn to scale, but this is all I have.
wait i might be wrong
?
Can you give any more information so that we can consider it as a figure drawn to scale?
I really can’t.
If it can’t be solved, I’ll just skip it.
One of my friends said this was the equation to solve it, but I don’t understand how they got this.
@manic turret Has your question been resolved?
Welp
F
@manic turret Has your question been resolved?
@manic turret Has your question been resolved?
I just don’t get it…
@manic turret Has your question been resolved?
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No hables
So basically no matter what angle at 0 cannot exist
as its undefined
So i never write zeroes as a solution?
Bc i dont understand the explination one bit
Like 0
I do everything a different way
:3
vewwy confus
Is the question to find theta that solves cos \theta + 2 sin \theta = 1?
'cus then, yeah, theta = 0 is a solution, right?
@robust jasper
cot and cosec never even show up in the screenshot so I feel like we're missing something
@robust jasper Has your question been resolved?
Here ill show you sry
Oh ok good to know, no yeah that makese sense what you said there
Ah oki. Yeah then theta is not a legit solution of course; do you have any question beyond that?
I dont understand why
xD
So any 1/sin 1/cos 1/tan
If its = 0
its wrong
dont include it
cotangens = cos/sin, and sin(0) = 0, so if you insert theta = 0 here then you divide by zero
So that's illegal
And idk the definition of cosec by heart but I'm guessing you also divide by sin there
ye! 1/cos would be fine at theta = 0, because cos(0) = 1
so if you are able to
1/sin ^-1 or 1/ cos^-1 or 1/ tan ^-1 a 0
no that doesnt make sense
oof
yeah
ok
I think i got it
tyyyyyyyyyyyy
!!
apprecaite it
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when i "flip" the equation, why are the fraction brackets being flipped upside down?
what is the problem here
i dont understand why the 4pi^2L is being flipped to the top when the flip the equation around
u want easy way
just multiple few time
yeah xdd
i misread something and assumed two flips were happening xD
whoops
ty anyways tho
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Can someone tell me if this is correct
are you simplifying the equation?
Factorising
huh
Uhm how do i explain it .wait
For 01st one
5x(a-2b)_3(a-2b)
We take the one in the first bracket (a-2b )and then multiplying it by the number that isnt outside (5x-3)
But in the second question
a(2x+3)+b(2x+3)
We put the numbers thats were outside first (a+b) then multiplying my the brackets one (2x+3)
Making it (a+b)(2x+3)
Is there a specific order on how i should put the two brackets
no
Because if i shift the two brackets wont it be wrong
multiplication (of real numbers*) is commutative
Like if i turn (a-2b)(5x-3)
Into (5x-3)(a-2b ) it will be wronh
both are correct
$xa - ya$ how do you factor out a?
think about it, 7 x 9 is same as 9 x 7
ColdTee
$a(x - y)$ is not the same as $a(y -x)$
ColdTee
But like if we expand the bracket .it wont give the same number
These two
you are just factoring out (a - 2b) and (2x + 3) in this case
it wont
matter
since multiplication is commutative
$a \times b = b \times a$
ColdTee
So it doesnt matter in which way the brackets go?
Ohhh ok i understand
if you do something like (3 - 5x)(a - 2b) that will be wrong
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so 57 and 70 and |H and K| must divide |G| (by Lagrange's theorem), then what?
(H and K) is a subgroup of H, and is a subgroup of K.
normal subgroup*
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ohhh
thanks for pointing that out
makes sense now
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If $n$ is a pseudo prime to $2 \in Z_{n}$, then $N = 2^n - 1$ is a pseudo prime to $2 \in Z_{N}$
WhoTao
So by def, n being a pseudoprime to 2 in Zn means $2^{n-1} - 1 = nk$ for some integer k.
WhoTao
Then Im not sure what to do
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how'd they go from line 2 to 3
that handwriting makes it impossible to tell
ikr
first line is
semi-readable
@sweet shard how about this
what about this
how do they go from 1 to 2
,tex .exp rules
riemann
$\frac{\sqrt[3]{(-4)^2}}{3} \cdot \frac{-5\pi}{16\pi ^2}$
wyldinwilliam
$\frac{-5\pi \sqrt[3]{(-4)^2}}{48\pi^2}$
wyldinwilliam
$\frac{-5\pi \sqrt[3]{(16)}}{48\pi^2}$
wyldinwilliam
$\frac{-5\ \sqrt[3]{(16)}}{48\pi}$
wyldinwilliam
$-\frac{5\ \sqrt[3]{(16)}}{48\pi}$
wyldinwilliam
@sweet shard closest I could get to the answer
$-\frac{5\ \sqrt[3]{(2)^4}}{48\pi}$
wyldinwilliam
$-\frac{5\ \sqrt[3]{(2)^{3+1}}}{48\pi}$
wyldinwilliam
are you suggesting we cancel the cube root?
try it
wyldinwilliam
$-\frac{5}{24\pi}$
wyldinwilliam
going to be honest here, don't think those two expressions are equal
riemann
use this to simplify the exponent
I figured it out but without all the headache of adding exponents lol
basically just 2^4
is 16
so cuberoot 16
= 8^1/3 *2 ^1/3
8^ 1/3 = 2
2 simplifies with denom
therefore giving use 24pi
$\sqrt[3]{16}$
wyldinwilliam
$\sqrt[3]{8\cdot2}$
wyldinwilliam
$8^{\frac{1}{3}}\cdot2^{\frac{1}{3}}$
wyldinwilliam
$2\cdot2^{\frac{1}{3}}$
wyldinwilliam
but idk if this is the easier way
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ok
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What is .20 x 360
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I dont hav one
you have the internet
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How many times does SmellyLemon need to reopen and close a channel until something unnice happens? would be my grade 7 term 2 question.
ok, ill leave the server
bon voyage
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need help
what have you tried
yep
but you have forgotten something
before x/4.1
something = x/4.1
can you tell me what is something will be?
sin
sin 40\
so sin 40 =x/4.1
lemme figure what sin 40 is first
use a calculator
yea and what about the final answer you got it?
,calc sin(40)
Result:
0.74511316047935
hmm
it should be this
you have to do the butterfly method
its like around 3 ish right
whats that
its like multiplication
its in between 3 and 3.1
no not like that
its 3.055 basically
Result:
0.18170731707317
hmm
Result:
5.503355704698
how did you get this?
kept pluggin in
its not like that
so whats the answer
when you have this expression $\frac{\sin(40)}{1}=\frac{x}{4.1}$ you do the butterfly method
MSC2020 11N36 (Akira)
its 3.055 though
,calc 4.1 * 0.745
Result:
3.0545
ah
you got it
yes
alr bet
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,calc sin 37
The following error occured while calculating:
Error: Unexpected type of argument in function multiplyScalar (expected: number or Complex or BigNumber or Fraction or Unit or string or boolean, actual: function, index: 0)
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Wich equation is correct for the diagram?
(5,0)
no one's asking you
5,0
Wasn't asking you
so rude for no reason
So you know that that if you plug in the x value then you result in the y value
You know the x is 5, then you should result in 0
Same process for the y intercept
Yes
And plug y as 3?
Yes
For 0, 3 you plug in 0 for x and should result in 0 as y
So i don’t get it do i plug in 5 as x in every equation?
find the slope first, then plug in either of the coordinates to find b
5,0 or 0,3
You can do that but if given the equations, you can plug in the points
oh yeah i didnt see that pic
So the x intercept is (5, 0), then plug in 5 as x into all the equations see which results in 0
Ok when i plug it in what should i get
So i should get answer 0?
Then using the y intercept, (0, 3) if you plug in 0 for x, you should result in 3
And the equation thag satisfis both is the correct one?
Take the first choice, y = 5x + 3, if you plug in the x value from the x intercept, (5, 0), which is 5. Plug in 5 into that equation for x, what do you result in?
25+3
Equals what?
y = 5x + 3, you plugged in 5 for x, so y = 5 * 5 + 3, you get y = 28
But the coordinate was (5, 0) the y value is 0
28 does not equal 0
I get y 0
Check with the other intercept
(0, 3)
Plug in 0 for x, what do you get?
Yes
But do i not need to plug 3 into y?
Like here
You are given a set of coordinates, you can just plug in the value for x and see what y value you result in
Given (0, 3), you can just plug in 0 for x and see if you get 3 for y
Oh ok i got it thanks
if you plugged in the 3 in the y coordinate the equation would become 3=3
which works
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A plane parallel to the axis of the roll divides the arc of the roll base in a ratio of 2:1. The length of the height of the roll is 16, and the length of the radius of the base is 5. Calculate the cross-sectional area.
@lilac nymph Has your question been resolved?
@lilac nymph Has your question been resolved?
@lilac nymph Has your question been resolved?
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Hi, could I get help with this?
do what know what is square root property?
sorry i just realized you texted. not really tbh
oh ok
okay i'll let u know when i'm done reading it
it wouldnt letme read or watch the video fully because i'm not a member on the website
it's alright
you can just read the first few paragraphs
okay
the main point is if $x^2=a$, then $x=\pm\sqrt{a}$
Biscuity
hmm okay
we have + version and - version
ohh we take away the 0?
no
oh...
are we not just moving the 39 to the other side of the equals sign
we can't just move things around the equal sign
for example
x+1=3, we can't just move x=3+1 or else it will be wrong❌
right but we also changed the sign of the 39
we need to do the reverse of the operation,
e.g. if we have +, we do -
if we have -, we do +
if we have ×, we do ÷
if we have ÷, we do ×
that's correct
so is that how you removed the zero
well, 0+39 is 39
if that's what you mean😁
i think we're on the same page lol
we divide 39 by 3?
both sides by 3, yes
okay so it'd be x^2=13?
wdym?
next we take square root on both sides
so for x² side, we have x
and for
13 side, we have ±squareroot(13)
recall:
side note: ±something means
"positive something or negative something"
so since 13 doesnt have a perfect square root, would the answer be √-13, V13?
√13 i mean
that is eg
$$x=\pm\sqrt{13}$$
$$x=\sqrt{13}\text{ or }-\sqrt{13}$$
Biscuity
careful
the negative is outside the squareroot
ahh okay thanks for pointing that out
and i think that makes sense now! than you for your help biscuit
Cheers!
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i need help
<@&286206848099549185> what does recursive formula means and what do we mean also by closed formula please
!occupied
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no its alright
!status
What step are you on?
1. I don't know where to begin.
2. I have begun but got stuck midway.
3. I got an answer but I was told that it's wrong.
4. I got an answer and would like my work checked.
5. I have a question about someone else's work/solution.
6. I have completed the problem and don't need help anymore. Thank you.
7. None of the above
uh so
i tried to substitute
2 into the eq
but i got a=2
but answers say a = 1
wait
nvm
You have made a mistake in calculating
@crimson glacier Has your question been resolved?
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is there a step-by-step method i can follow to find out if this is/isn't a vector space and what properties it might violate?
is the addition commutative?
for a step by step method, you could just walk through the vector space axioms one by one and see if any are violated
ah x + x' should = x' + x but it doesn't
okay
if it fails that property does it also mean it isn't closed under vector addition?
or are those two separate
well it's closed under vector addition by definition, since (x', y+y', z') is in V
but it's not a well-behaved addition since commutativity is violated
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✅
hold the phone.
is this an example of it not being closed under vector addition? that being (a,b) aren't in R
or are those just variables
a and b are in R
so are c and d
therefore so are ac and bd
so it's closed under addition
when is it not closed under an operation?
if you restricted your definition of V
for example:
V = {(x,y) : x and y are in R and x < 1 and y < 1}
that won't be closed under addition
(the usual addition)
but since you're starting with V = all of R^2, you'd have to define an addition that either delivers a 2-d vector of things that aren't real numbers, or something that isn't a 2-d vector at all
for example:
(a,b) + (c,d) = i(a+b, c+d)
where i = sqrt(-1)
or
(a,b) + (c,d) = (a+b, c+d, a-b)
i'm trying to picture it in my head
would this be an example of something not being closed under vector add.
V = {(x,y) : x and y are in the set of counting numbers and x < 0 and y < 0}
@trim trench Has your question been resolved?
that's still closed, because negative + negative = negative
oh wait, set of counting number and x < 0 and y < 0
aren't counting numbers positive (i.e. the naturals)
yea they are
ran a few more exercises, do these look right?
i feel like i've got it down
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it says "Determine all the eigenvalues and associated eigenvectors of the matrix" could someone help me solve this?
You know what eigenvalues are, right ?
yes i have written up the |A-lambda*I| matrix but i have the most trouble solving the matrix
I think it’s like this?
Yeah great now solve for $\lambda$
Solomaniac
what do you mean?
nevermind but i got lambda1 = 5
did you find the determinant?
and lambda 2 = 7
lamda3?
i only got two
that's weird
i eliminated the first line from the second and then lamba dissepear from the second line
i dont know for anti
,rcw
this seems more difficult
well how should it do it?
I meant rotating
oh
Try subtracting the rows and columns from each other.
But your lamda values seem wrong
okay
haha
wait a min
,w x^3 - 2x^2 - 35x = 0
yes
and we get 0 for the first -7 for the second and -3 for the last?
no sorry
i did it in the wrong order
we get 12 at the top -7 in the middle and -5 at the bottom
you put in -5?
you put lamda = 7
Lambda 1 = -5 lambda 2 = 0 and lambda 3 = 7
you have to solve them seperately
Ohh I forgot
if you are taking a value for lamda that goes for the whole matrix right
okay i solved the matrix for -5 and got 1 and 0
and for 0 i got 0 and -1
and for 7 i got -1 and -1
i can show you the matrixes but i did not write down when i did gauss elimination
sure
seems correct
yes since you have three values
you have to find eigenvector
for each
,w x - y + z = 0, 7x - 2y + 7z = 0
that's for the first one
Okay but why does it only have two answers
which one
I mean wolf it got 0 and -1
This one what is the third 0?
Ohh sorry I see now
Okay I will calculate again and see if I get the third one but thank you for the help!
Yes haha
looks like jiji but small
Haha I just found it online so I’m not sure
Looks cute
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Hello
Write two expressions that:
a) Their product equals to a-2/a+7
b) Their sum equals to a-2/a+7
thanks for ur help
that the original question
it said write 2 numbers that:
xy=a-2/a+7
x+y=a-2/a+7
like that
Please show the original problem, exactly as it was stated to you, with the entire original context. A picture or screenshot is best. If the original problem is not in English, then post it anyway! The additional context might still be helpful. Do your best to provide a translation.
because this feels like a Vieta's thing
hmm..i think it just wants them to rewrite
its not
rewrite (a-2)/(a+7) as a product and rewrite (a-2)/(a+7) as a sum?
yes
I mean
You can assume it to be something simple like c for now
$xy = c$ and $x + y = c \implies x + \frac{c}{x} = c$
NEON
can you explain it more
or for example find x
no
Its out of scope then
and...
how can i solve it
u to?
the formula that you do to answer that its not importent i only want the answer untill i meet my teacher again
I can give you the quadratic formula alright if that's what you're asking
NEON
how can i use quadratic formula in that question
how can i identify them?
a is the coefficient of x^2, b is the coefficient of x and c is the constant term
i prefer to ask my teacher
@dusk sluice Has your question been resolved?
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Do you know the angular coordinate system ?
3d?
No no
o
Let u = r(cos 60 i + sing 60 j)
Now proceed and find r
Ohhh
Rectangular coordinate system is one with the axes at 90°. This system has axes at 60°, I believe.
Ohhh no no no.
Iccic
I complicated the question too much.
o
Ah i see
well it's because i'm assuming it's a planar system
so the angle wrt y axis is 90 - 60
so sin 60
90-60 so sin 30 no?
oh yea im tripin
again i'm assuming it's all on a single plane and not 3d
okok imma try ty
my pleasure :D
yee
oh nice lol
howd ur jan went
not that great
uk 27th jan shift 1
oh dem xD
how'd it go
wow nice o77
nah man it's more than luck

@carmine pelican Has your question been resolved?
im gettin
r = -1
somehow

